Y Li - Journal of Mathematical Analysis and Applications, 2003 - Elsevier
Positive solutions of fourth-order boundary value problems with two parameters Page 1 J. Math. Anal. Appl. 281 (2003) 477–484 www.elsevier.com/locate/jmaa Positive solutions of …
B Liu - Applied Mathematics and Computation, 2004 - Elsevier
In this paper, by using the Krasnoselskii fixed point theorem, we study the existence of one or multiple positive solution of the fourth-order two point boundary value problem y (4)(t)= f (t …
Z Bai - Nonlinear Analysis: Theory, Methods & Applications, 2007 - Elsevier
In this paper, we are concerned with the fourth-order two-point boundary value problem By placing certain restrictions on the nonlinear term f, we obtain the existence results for the …
Z Bai - Journal of Mathematical Analysis and Applications, 2000 - Elsevier
In this paper, by combining a new maximum principle and the theory of the two-parameter linear eigenvalue problem, we develop the monotone method in the presence of lower and …
XL Liu, WT Li - Journal of Mathematical Analysis and Applications, 2007 - Elsevier
In this paper we study the existence and multiplicity of the solutions for the fourth-order boundary value problem (BVP) u (4)(t)+ ηu ″(t)− ζu (t)= λf (t, u (t)), 0< t< 1, u (0)= u (1)= u …
R Ma - Applied Mathematics and Computation, 2005 - Elsevier
We consider the fourth-order boundary value problemwhere f (t, u, p)= au− b p+∘(∣(u, p)∣) near (0, 0), and f (t, u, p)= cu− dp+∘(∣(u, p)∣) near∞. We give conditions on the constants …